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The Monty Hall problem is a brain teaser, in the form of a probability puzzle, based nominally on the American television game show Let's Make a Deal and named after its original host, Monty Hall. The problem was originally posed (and solved) in a letter by Steve Selvin to the American Statistician in 1975.
The Monty Hall problem, also called the Monty Hall paradox, is a famous question in probability theory presented as a hypothetical game on the show. In this game, a trader is allowed to choose among three doors that conceal a true prize and two zonks.
The Monty Hall problem is a puzzle involving probability similar to the American game show Let's Make a Deal.The name comes from the show's host, Monty Hall.A widely known, but problematic (see below) statement of the problem is from Craig F. Whitaker of Columbia, Maryland in a letter to Marilyn vos Savant's September 9, 1990, column in Parade Magazine (as quoted by Bohl, Liberatore, and Nydick).
The Monty Hall problem is a puzzle involving probability loosely based on the American game show Let's Make a Deal.The name comes from the show's host, Monty Hall.A widely known, but problematic (see below) statement of the problem is from Craig F. Whitaker of Columbia, Maryland in a letter to Marilyn vos Savant's September 9, 1990, column in Parade Magazine (as quoted by Bohl, Liberatore, and ...
The problem stated that Monty only offers the contestant to switch to ONE other door, not ALL/BOTH of them . That is where your argument is modelling the problem incorrectly. AI*girllll 17:19, 20 October 2024 (UTC) It's not mine, it is the variant explained in the article at Monty_Hall_problem#N_doors. The variant is often brought up because it ...
The problem can be reframed by describing the boxes as each having one drawer on each of two sides. Each drawer contains a coin. One box has a gold coin on each side (GG), one a silver coin on each side (SS), and the other a gold coin on one side and a silver coin on the other (GS). A box is chosen at random, a random drawer is opened, and a ...
Another way to solve the problem is to treat it as a conditional probability problem Conditional probability can be used to solve the Monty hall problem (Selvin 1975b; Morgan et al. 1991; Gillman 1992; Carlton 2005; Grinstead and Snell 2006:137). Consider the mathematically explicit version of the problem given above.
while the Monty Hall problem is a good illustration of Bayesian probability, and thus warrants discussion (under “Bayesian probability”), for readers just wanting to understand the Monty Hall problem, Bayesian analysis likely confuses matters, and shouldn’t be on the Monty Hall page itself – the simple analysis (1/3 right at first ...